Choose formula
n!/r!(n-r)!
(nr)
how to prove (n2)
n!/2!(n-2)! = n!/2(n-2)!
= n(n-1)/2
f(x) + a
Move a units in the y direction up
af(x)
Multiply the y values by a
-f(x)
Reflection in y=0
f(x+a)
Translation to the last by a units
f(ax)
Enlargement of x values x 1/a
f(-x)
Reflection in line x=0
Asymptotes when f(x) = k/mx-a +c
2 asymptotes
Horizontal asymptote at y=c
Vertical asymptote at mx-a = 0
describe graph of y =1/x
Top right curve and bottom left curve
describe graph of y = -2/x
One in top left and one in bottom right
describe graph of k/x^2
Both curves in top
describe graph of y = -5/x^2
Both graphs in bottom